Wideband low-frequency sound absorption by inhomogeneous multi-layer resonators with extended necks
Source abstract
Abstract
Abstract This study develops a structure with thin thickness targeting for wideband low-frequency sound absorption, which consists of multi-layer Helmholtz resonators with extended necks (HRENs). An analytical prediction model is established based on the classic transfer matrix method to study the acoustic characteristics of the multi-layer HREN absorber. Results show that the added layer shifts the first absorption peak of the original single-layer HREN absorber to a lower frequency and induces additional absorption peak. Then, a particle swarm optimization (PSO) algorithm is coupled with the prediction model to design optimal sound absorbing structure for effective sound absorption in a prescribed wideband frequency range. For illustration, a single-layer, a double-layer and a triple-layer optimal structures composed of 9 inhomogeneous units at each layer are designed and they yield about 90% absorption in the frequency ranges of [ 550,700] Hz, [ 400,650] Hz and [ 300,550] Hz. The mechanism of the continuous absorption band is due to the overlapping of the absorption peaks induced by different units. The proposed structure offers an effective acoustic absorption in the target wideband frequency range while its size is in a compact scale, and thus holds great potential for noise attenuation in various realistic applications.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Acoustic Wave Phenomena Research · Noise Effects and Management · Vehicle Noise and Vibration Control
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (41)
Show source-provided references
1. Dark acoustic metamaterials as super absorbers for low-frequency sound10.1038/ncomms1758 ↗
2. Potential of microperforated panel absorber10.1121/1.423870 ↗
3. On the theory and design of acoustic resonators10.1121/1.1907235 ↗
4. Bending a quarter wavelength resonator: Curvature effects on sound absorption properties10.1016/j.apacoust.2017.10.004 ↗
5. Porous materials for sound absorption10.1016/j.coco.2018.05.001 ↗
6. Acoustic metaporous layer with composite structures for perfect and quasi-omnidirectional sound absorption10.1016/j.compstruct.2019.110948 ↗
7. Innovative origami-based solutions for enhanced quarter-wavelength resonators10.1016/j.jsv.2018.07.029 ↗
8. Acoustic metamaterial panels for sound attenuation in the 50–1000 hz regime10.1063/1.3299007 ↗
9. Acoustic metasurface with hybrid resonances10.1038/nmat3994 ↗
10. Subwavelength total acoustic absorption with degenerate resonators10.1063/1.4930944 ↗
11. Ultrathin low-frequency sound absorbing panels based on coplanar spiral tubes or coplanar helmholtz resonators10.1063/1.4895617 ↗
12. Acoustic metasurface-based perfect absorber with deep subwavelength thickness10.1063/1.4941338 ↗
13. Three-dimensional single-port labyrinthine acoustic metamaterial: Perfect absorption with large bandwidth and tunability10.1103/PhysRevApplied.6.064025 ↗
14. Optimal sound-absorbing structures10.1039/C7MH00129K ↗
15. R. Motsinger, R. Kraft, Design and performance of duct acoustic treatment.
16. Estimation of the absorption performance of multiple layer perforated panel systems by transfer matrix method10.1016/j.jsv.2003.10.017 ↗
17. Optimization of multiple-layer microperforated panels by simulated annealing10.1016/j.apacoust.2011.04.010 ↗
18. Acoustic properties of micro-perforated panel absorbers backed by helmholtz resonators for the improvement of low-frequency sound absorption10.1016/j.jsv.2013.04.029 ↗
19. Enhancing sound absorption and transmission through flexible multi-layer micro-perforated structures10.1121/1.4821215 ↗
20. A wideband triple-layer microperforated panel sound absorber10.1016/j.compstruct.2019.111226 ↗
21. Pilot study on wideband sound absorber obtained by combination of two different microperforated panel (mpp) absorbers10.1250/ast.30.154 ↗
22. On the acoustic properties of parallel arrangement of multiple micro-perforated panel absorbers with different cavity depths10.1121/1.3596459 ↗
23. X. Peng, J. Ji, Y. Jing, Composite honeycomb metasurface panel for broadband sound absorption. J Acoust Soc Am 144 (4) (2018) EL255–EL261.10.1121/1.5055847 ↗
24. Helmholtz resonator with extended neck10.1121/1.1558379 ↗
25. Enhancing the low frequency sound absorption of a perforated panel by parallel-arranged extended tubes10.1016/j.apacoust.2015.10.001 ↗
26. Manipulating reflected acoustic wave via helmholtz resonators with varying-length extended necks10.1063/1.5042152 ↗
27. Acoustic perfect absorbers via spiral metasurfaces with embedded apertures10.1063/1.5063289 ↗
28. Long elastic open neck acoustic resonator for low frequency absorption10.1016/j.jsv.2018.01.044 ↗
29. Acoustic characterizations of helmholtz resonators with extended necks and their checkerboard combination for sound absorption10.1088/1361-6463/abb5d8 ↗
30. The propagation of plane sound waves in narrow and wide circular tubes, and generalization to uniform tubes of arbitrary cross-sectional shape10.1121/1.400379 ↗
31. The analogous acoustical impedance for discontinuities and constrictions of circular cross section10.1121/1.1907041 ↗
32. A method for calculating the absorption coefficient of a multi-layer absorbent using the electro-acoustic analogy10.1016/j.apacoust.2004.10.002 ↗
33. ISO, Acoustics – determination of sound absorption coefficient and impedance in impedances tubes – part 2: Transfer-function method, ISO 10534-2 (1998).
34. Morse · 1986
35. Microfluid dynamics and acoustics of resonant liners10.2514/2.1132 ↗
36. Use of complex frequency plane to design broadband and sub-wavelength absorbers10.1121/1.4950708 ↗
37. Ultra-thin metamaterial for perfect and quasi-omnidirectional sound absorption10.1063/1.4962328 ↗
38. A new optimizer using particle swarm theory, in: MHS’95
39. Comparison between genetic algorithms and particle swarm optimization
40. Practical distribution state estimation using hybrid particle swarm optimization
41. The particle swarm-explosion, stability, and convergence in a multidimensional complex space10.1109/4235.985692 ↗